Thermodynamics and phase transition of topological dS black holes with a nonlinear source
暂无分享,去创建一个
[1] M. Momennia,et al. Critical phenomena and reentrant phase transition of asymptotically Reissner–Nordström black holes , 2021, Physics Letters B.
[2] N. Bret'on,et al. Thermodynamics of the Euler-Heisenberg-AdS black hole , 2020, 2009.05904.
[3] Yasha Neiman,et al. Higher-spin symmetry vs. boundary locality, and a rehabilitation of dS/CFT , 2020, Journal of High Energy Physics.
[4] Yang Zhang,et al. Thermodynamic properties of higher-dimensional dS black holes in dRGT massive gravity , 2020, 2003.05483.
[5] A. Sheykhi,et al. Critical behavior of charged dilaton black holes in AdS space , 2020, Physical Review D.
[6] Robie A. Hennigar,et al. Thermodynamics of Gauss–Bonnet–de Sitter black holes , 2020, Physical Review D.
[7] M. Chabab,et al. On Einstein-non linear-Maxwell-Yukawa de-Sitter black hole thermodynamics , 2020, 2001.01134.
[8] Li-Chun Zhang,et al. The entropic force in Reissoner-Nordström-de Sitter spacetime , 2019, Physics Letters B.
[9] N. Riazi,et al. Dynamical and thermal stabilities of nonlinearly charged AdS black holes , 2019, The European Physical Journal C.
[10] Yang Zhang,et al. Phase transitions and entropy force of charged de Sitter black holes with cloud of string and quintessence , 2019, 1907.11870.
[11] A. Addazi,et al. Conformal bootstrap in dS/CFT and topological quantum gravity , 2019, International Journal of Geometric Methods in Modern Physics.
[12] Seyed Hossein Hendi,et al. Criticality and extended phase space thermodynamics of AdS black holes in higher curvature massive gravity , 2018, The European Physical Journal C.
[13] Yu-bo Ma,et al. Entropy of the electrically charged hairy black holes , 2018, The European Physical Journal C.
[14] C. H. Nam. Non-linear charged dS black hole and its thermodynamics and phase transitions , 2018 .
[15] Seyed Hossein Hendi,et al. New aspect of critical nonlinearly charged black hole , 2018, 1803.10767.
[16] Huaifan Li,et al. Entropy of higher-dimensional charged Gauss–Bonnet black hole in de Sitter space , 2018, Communications in Theoretical Physics.
[17] Yu-bo Ma,et al. Thermodynamics of de Sitter Black Holes in Massive Gravity , 2017, 1708.01520.
[18] S. Panahiyan,et al. Einstein–Gauss–Bonnet black holes with a perturbative nonlinear electrodynamics: Geometrical thermodynamics , 2017 .
[19] R. Mann,et al. Van der Waals like behavior of topological AdS black holes in massive gravity , 2017, 1702.00432.
[20] R. Yue,et al. Reentrant phase transitions of higher-dimensional AdS black holes in dRGT massive gravity , 2016, 1612.08056.
[21] Yu-bo Ma,et al. The Thermodynamic Relationship between the RN-AdS Black Holes and the RN Black Hole in Canonical Ensemble , 2016, 1612.03518.
[22] S. Panahiyan,et al. Geometrical thermodynamics and P–V criticality of the black holes with power-law Maxwell field , 2016, 1612.00721.
[23] R. Zhao,et al. Clapeyron equation and phase equilibrium properties in higher dimensional charged topological dilaton AdS black holes with a nonlinear source , 2016, 1609.08242.
[24] A. Montakhab,et al. Critical behavior and microscopic structure of charged AdS black holes via an alternative phase space , 2016, 1607.05333.
[25] Yu-bo Ma,et al. Q–$$\Phi $$Φ criticality in the extended phase space of $$(n+1)$$(n+1)-dimensional RN-AdS black holes , 2016, 1607.00793.
[26] Seyed Hossein Hendi,et al. Geometrothermodynamics of black holes in Lovelock gravity with a nonlinear electrodynamics , 2015, 1510.06269.
[27] D. Kubizňák,et al. Thermodynamics of horizons: de Sitter black holes and reentrant phase transitions , 2015, 1507.08630.
[28] R. Zhao,et al. Thermodynamics and phase transition in the Kerr–de Sitter black hole , 2015 .
[29] S. Panahiyan,et al. Extended phase space of AdS Black Holes in Einstein-Gauss-Bonnet gravity with a quadratic nonlinear electrodynamics , 2015, 1503.03340.
[30] Yu-Xiao Liu,et al. Insight into the microscopic structure of an AdS black hole from a thermodynamical phase transition. , 2015, Physical review letters.
[31] Li-Chun Zhang,et al. Phase transition and Clapeyron equation of black holes in higher dimensional AdS spacetime , 2014, 1411.3554.
[32] R. Zhao,et al. Phase transition of the higher dimensional charged Gauss-Bonnet black hole in de Sitter spacetime , 2014, 1410.5950.
[33] R. Zhao,et al. P-V criticality of higher dimensional charged topological dilaton de Sitter black holes , 2014 .
[34] Meng-Sen Ma. Thermodynamics and phase transition of black hole in an asymptotically safe gravity , 2014 .
[35] Bin Wang,et al. Signature of the Van der Waals like small-large charged AdS black hole phase transition in quasinormal modes , 2014, 1405.2644.
[36] Li-Chun Zhang,et al. The Critical Phenomena and Thermodynamics of the Reissner-Nordstrom-de Sitter Black Hole , 2014 .
[37] Li-Chun Zhang,et al. Thermodynamics of phase transition in higher-dimensional Reissner–Nordström–de Sitter black hole , 2014, 1403.2151.
[38] Gu-Qiang Li,et al. Another novel Ehrenfest scheme for P–V criticality of RN-AdS black holes , 2014 .
[39] R. Zhao,et al. Continuous phase transition and critical behaviors of 3D black hole with torsion , 2014, 1403.0449.
[40] R. Zhao,et al. Existence condition and phase transition of Reissner–Nordström–de Sitter black hole , 2013, 1312.0731.
[41] R. Zhao,et al. Phase transition and entropy spectrum of BTZ black hole in three-dimensional gravity with torsion , 2013, 1310.1491.
[42] E. Akhmedov. Lecture notes on interacting quantum fields in de Sitter space , 2013, 1309.2557.
[43] Huaifan Li,et al. On Thermodynamics of Charged and Rotating Asymptotically AdS Black Strings , 2013 .
[44] R. Cai,et al. P-V criticality in the extended phase space of Gauss-Bonnet black holes in AdS space , 2013, 1306.6233.
[45] R. Zhao,et al. On the critical phenomena and thermodynamics of charged topological dilaton AdS black holes , 2013, 1305.3725.
[46] R. Mann,et al. Thermodynamic Volumes and Isoperimetric Inequalities for de Sitter Black Holes , 2013, 1301.5926.
[47] M. Vahidinia,et al. Extended phase space thermodynamics and P-V criticality of black holes with a nonlinear source , 2012, 1212.6128.
[48] Xiang Chen. VACUUM FLUCTUATION FORCE ON A RIGID CASIMIR CAVITY IN DE SITTER AND SCHWARZSCHILD–DE SITTER SPACE–TIME , 2012, 1211.6068.
[49] Yu-Xiao Liu,et al. Critical phenomena and thermodynamic geometry of charged Gauss-Bonnet AdS black holes , 2012, 1209.1707.
[50] R. Mann,et al. Extended phase space thermodynamics for charged and rotating black holes and Born-Infeld vacuum polarization , 2012, Journal of High Energy Physics.
[51] Seyed Hossein Hendi,et al. Asymptotic charged BTZ black hole solutions , 2012, 1405.4941.
[52] I. Arraut. ABOUT THE PROPAGATION OF THE GRAVITATIONAL WAVES IN AN ASYMPTOTICALLY DE SITTER SPACE: COMPARING TWO POINTS OF VIEW , 2012, 1203.4305.
[53] R. Banerjee,et al. Thermodynamics of phase transition in higher dimensional AdS black holes , 2011, 1109.2433.
[54] G. Gibbons,et al. Black hole enthalpy and an entropy inequality for the thermodynamic volume , 2010, 1012.2888.
[55] C. Corda,et al. Inflation from R2 gravity: A new approach using nonlinear electrodynamics , 2010, 1011.4801.
[56] Sumit Ghosh,et al. New type of phase transition in Reissner Nordström–AdS black hole and its thermodynamic geometry , 2010, 1008.2644.
[57] Sujoy K. Modak,et al. Second order phase transition and thermodynamic geometry in Kerr-AdS black holes , 2010, 1005.4832.
[58] C. Corda,et al. REMOVING BLACK HOLE SINGULARITIES WITH NONLINEAR ELECTRODYNAMICS , 2009, 0905.3298.
[59] Sourya Ray,et al. Enthalpy and the mechanics of AdS black holes , 2009, 0904.2765.
[60] H. Saida,et al. The mechanical first law of black hole spacetimes with a cosmological constant and its application to the Schwarzschild–de Sitter spacetime , 2009, 0903.4230.
[61] Y. Sekiwa. Thermodynamics of de Sitter Black Holes: Thermal Cosmological Constant , 2006, hep-th/0602269.
[62] I. Dymnikova. Regular electrically charged vacuum structures with de Sitter centre in nonlinear electrodynamics coupled to general relativity , 2004, gr-qc/0407072.
[63] R. Cai. Cardy–Verlinde formula and thermodynamics of black holes in de Sitter spaces , 2001, hep-th/0112253.
[64] E. Ay'on-Beato,et al. New regular black hole solution from nonlinear electrodynamics , 1999, hep-th/9911174.
[65] Alberto A. Garćıa,et al. Non-Singular Charged Black Hole Solution for Non-Linear Source , 1999, gr-qc/9911084.
[66] M. Novello,et al. Nonlinear electrodynamics and FRW cosmology , 1998, gr-qc/9806076.
[67] H. Soleng,et al. Charged black points in general relativity coupled to the logarithmic U(1) gauge theory. , 1995, Physical review. D, Particles and fields.
[68] R. Leigh. Dirac-Born-Infeld Action from Dirichlet Sigma Model , 1989 .
[69] A. Tseytlin,et al. Partition-function representation for the open superstring effective action: . Cancellation of Möbius infinites and derivative corrections to Born-Infeld lagrangian , 1988 .
[70] E. Fradkin,et al. Non-linear electrodynamics from quantized strings , 1985 .
[71] D. Page,et al. Thermodynamics of black holes in anti-de Sitter space , 1983 .
[72] S. Hawking,et al. Black hole explosions? , 1974, Nature.
[73] Brandon Carter,et al. The four laws of black hole mechanics , 1973 .
[74] Jacob D. Bekenstein,et al. Extraction of energy and charge from a black hole , 1973 .
[75] B. Hoffmann. Gravitational and Electromagnetic Mass in the Born-Infeld Electrodynamics , 1935 .